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%Unit: Perimeter & Area% %Grade level: 10- Geometry% %Time ...

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Title: “How would you define area?”<br />

Objective: After this lesson is complete, students will have the general<br />

understanding that area is the number of units that fit within a figure. From these<br />

observations, students will be developing formulas based upon their discoveries.<br />

Procedure:<br />

We shall begin the class by discussing area. I will be asking the students such<br />

questions as, “How would you define area?”, “What kinds of things have area?”, and<br />

having the students distinguish the differences between perimeter, area and volume.<br />

I will ask the students to recall the definition of area that we discussed on day 1.<br />

After I feel that students generally have an idea of area, we shall begin the activity.<br />

Activity:<br />

1) Nailing Down Area: An introduction activity to the geoboard<br />

to help students to better understand the meaning of area.<br />

2) Students will get with a partner (the student sitting beside<br />

them), and each pair will be given a geoboard (including rubber<br />

bands), and geoboard paper (a piece for each student). As a<br />

class we will quickly review the rules of the geoboard.<br />

3) I will give the students about five minutes to “play” with the<br />

geoboards. This will allow to students to see how they can<br />

form different shapes and such with the rubber bands and the<br />

pegs.<br />

4) While the students are “playing” with the geoboards, I will be<br />

putting a few questions on the black board. These questions<br />

will consist of:<br />

‣ Create a triangle whose area is half of a unit.<br />

‣ Create quadrilaterals whose area is exactly 1 unit.<br />

‣ Create quadrilaterals/triangles whose area is larger than<br />

1 unit.<br />

5) The students will now begin to work on the questions that I<br />

have written on the board. The students will also begin to<br />

generate some formulas for the area of quadrilaterals. Once<br />

students have generated a formula for quadrilaterals I will then<br />

encourage them to use that information to develop a formula<br />

for triangles. As a class we will review the student’s<br />

observations and their formulas they have developed. I will be<br />

asking for volunteers to come to the overhead and present their<br />

findings.<br />

Conclusion: As a closing to this activity, I will be putting a picture of an<br />

arbitrary shape on the overhead. I will ask the students to tell me what the closed

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